mlsanityData to 7 Oct 2026

An unfolding method based on conditional Invertible Neural Networks (cINN) using iterative training

arXiv 2212.08674 ↗First posted 16 Dec 2022hep-ph cs.LG hep-excited by 20

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Abstract (arXiv)

The unfolding of detector effects is crucial for the comparison of data to theory predictions. While traditional methods are limited to representing the data in a low number of dimensions, machine learning has enabled new unfolding techniques while retaining the full dimensionality. Generative networks like invertible neural networks~(INN) enable a probabilistic unfolding, which map individual events to their corresponding unfolded probability distribution. The accuracy of such methods is however limited by how well simulated training samples model the actual data that is unfolded. We introduce the iterative conditional INN~(IcINN) for unfolding that adjusts for deviations between simulated training samples and data. The IcINN unfolding is first validated on toy data and then applied to pseudo-data for the pp → Z γ γ process.

Key facts. Cited by 20 papers in the map (data through 7 Oct 2026). Builds on 8 of its 52 references that are in the map. First posted on arXiv 16 Dec 2022.

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8 of 52 references.

References · 8

  1. 2014Adam: A Method for Stochastic Optimizationcited by 36,960
  2. 2018Analyzing Inverse Problems with Invertible Neural Networkscited by 239
  3. 2019Guided Image Generation with Conditional Invertible Neural Networkscited by 147
  4. 2017Solving ill-posed inverse problems using iterative deep neural networkscited by 145
  5. 2019Cubic-Spline Flowscited by 34
  6. 2019OmniFold: A Method to Simultaneously Unfold All Observablescited by 31
  7. 2019How to GAN away Detector Effectscited by 28
  8. 2021Generative Networks for Precision Enthusiastscited by 21

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Cited by year (2026 to 7 Oct)

Citing papers per year: 2023: 6; 2024: 7; 2025: 2; 2026: 5.

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  1. 2024A Lorentz-Equivariant Transformer for All of the LHCcited by 27
  2. 2023End-To-End Latent Variational Diffusion Models for Inverse Problems in High Energy Physicscited by 22
  3. 2024The Landscape of Unfolding with Machine Learningcited by 20
  4. 2023nu2-Flows: Fast and improved neutrino reconstruction in multi-neutrino final states with conditional normalizing flowscited by 10
  5. 2024Full Event Particle-Level Unfolding with Variable-Length Latent Variational Diffusioncited by 8
  6. 2023Calorimeter shower superresolutioncited by 7
  7. 2024Unifying Simulation and Inference with Normalizing Flowscited by 6
  8. 2024Generative Unfolding with Distribution Mappingcited by 6
  9. 2023Unbinned Profiled Unfoldingcited by 5
  10. 2023Comparison of Affine and Rational Quadratic Spline Coupling and Autoregressive Flows through Robust Statistical Testscited by 5
  11. 2026Scaling laws for amplitude surrogatescited by 5
  12. 2025Simulation-Prior Independent Neural Unfolding Procedurecited by 4
8 more
  1. 2024BUFF: Boosted Decision Tree based Ultra-Fast Flow matchingcited by 3
  2. 2024Extrapolating Jet Radiation with Autoregressive Transformerscited by 2
  3. 2026An Introduction to Bayesian and Frequentist Simulation-Based Inference with Machine Learningcited by 1
  4. 2026Unknown Unknowns: Model Misspecification in Machine Learning for Physicscited by 1
  5. 2023Designing Observables for Measurements with Deep Learningcited by 0
  6. 2025Machine Learning-based Unfolding for Cross Section Measurements in the Presence of Nuisance Parameterscited by 0
  7. 2026Inverse Problems Conditioned on Observation Ensembles: Applications and Methodscited by 0
  8. 2026ScatterPrism: convergence for generative simulation and inverse problems in particle and nuclear physicscited by 0